This randomized trial demonstrates relative properties in definable manifolds with finite abelian group actions, highlighting the implications for mathematical structures.
Let G be a finite abelian group and M an o-minimal expansion of R exp = (R, +, •, <, e x ) admitting the C ∞ cell decomposition.Everything is considered in M.We prove that every definableFurthermore we prove a relative collaring theorem.
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Tomohiro KAWAKAMI (2009) studied this question.
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